The function that represents the eMBB loss associated to the puncturing schemes can be either a linear, convex or a threshold function [1]}. The linear loss function, i.e. \(h(x)=\alpha \, x\) , has been widely used to study the impact of the superposition/puncturing scheme [1]}, [3]}. The expected loss of an eMBB traffic, based on the linear function, is the ratio between the punctured eMBB symbols to total eMBB symbols:
\(E[h\left(l_m\right)]= \frac{\sum _n^N l_{n,m}}{L_m},\) 
